Mathematics and Art Connections Expressed in Artworks by South African Students

Abstract
In this chapter, we examine a collection of drawings, and paintings from South African students between the ages of 10 to 17, that provide fresh and original perceptions to some already known topics, but also several unexpected connections between mathematics and art. These works reference classic math-art connections such as: golden ratio, spirals, infinity, and geometric figures; they also contain several personal reflections, unique discoveries and references to ethnomathematical connections within the African cultural heritage. To introduce their pieces and themselves, students shared their own interpretations of their artworks. These commentaries make possible the identification of cognitive, emotional and perceptual patterns. The chapter’s aim is to provide insights into several pragmatic implications of the epistemological and ontological perspectives of mathematics and art connections in learning, and to introduce the MathArtWork method and terminology in the context of creative STEAM education.
Main Authors
Format
Books Book part
Published
2019
Series
Subjects
Publication in research information system
Publisher
Springer
The permanent address of the publication
https://urn.fi/URN:NBN:fi:jyu-202002102035Use this for linking
Parent publication ISBN
978-3-030-27576-1
Review status
Peer reviewed
ISSN
1612-3018
DOI
https://doi.org/10.1007/978-3-030-27577-8_19
Language
English
Published in
Frontiers Collection
Is part of publication
On Art and Science : Tango of an Eternally Inseparable Duo
Citation
  • Fenyvesi, K., Brownell, C., Burnard, P., Sinha, P., Olivier, W., Steyn, C., & Lavicza, Z. (2019). Mathematics and Art Connections Expressed in Artworks by South African Students. In S. Wuppuluri, & D. Wu (Eds.), On Art and Science : Tango of an Eternally Inseparable Duo (pp. 291-312). Springer. Frontiers Collection. https://doi.org/10.1007/978-3-030-27577-8_19
License
In CopyrightOpen Access
Funder(s)
European Commission
Funding program(s)
H2020
H2020
European Commission
Funded by the European Union. Views and opinions expressed are however those of the author(s) only and do not necessarily reflect those of the European Union or the European Education and Culture Executive Agency (EACEA). Neither the European Union nor EACEA can be held responsible for them.
Additional information about funding
21000034161
Copyright© Springer Nature Switzerland AG 2019

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